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distance. Couples are able to make wonderful suggestions for the characters in the movies, although that same couple or family may be too close to solve their own dilemma. A sampling of relevant movie options include: The Trip to Bountiful (Geraldine Page and Rebecca De Mornay) The Last of His Tribe (Graham Greene and John Voight) Used People (Shirley MacLaine, Kathy Bates, and Marcello Mastroianni) Fried Green Tomatoes (Kathy Bates, Jessica Tandy, and Mary Stuart Masterson) Wrestling Ernest Hemingway (Robert Duvall, Richard Harris, and Piper Laurie) Cocoon (Hume Cronyn, Wilford Brimley, Maureen Stapleton, and Jessica Tandy) On Golden Pond (Henry Fonda, Jane Fonda, and Katharine Hepburn) Nobody s Fool (Paul Newman and Jessica Tandy) Grumpy Old Men ( Jack Lemmon, Walter Matthau, and Ann-Margret) A Gathering of Old Men (Louis Gossett Jr., Richard Widmark, and Holly Hunter; based on the novel by Ernest J. Gaines) A Walk in the Clouds (Anthony Quinn, Keanu Reeves, and Aitana Sanchez-Gijon) Steel Magnolias (Shirley MacLaine, Olympia Dukakis, Sally Fields, Dolly Parton, and Julia Roberts) Parenthood (Steve Martin, Mary Steenbergen, Jason Robards, and Keanu Reeves) Twilight Zone Montage (excerpt on retirement home) Driving Miss Daisy ( Jessica Tandy and Morgan Freeman) The Shadow Box ( Joanne Woodward, Christopher Plummer, and Valerie Harper) To Dance with the White Dog ( Jessica Tandy and Hume Cronyn) Nothing in Common (Tom Hanks and Jackie Gleason) War of the Roses (Michael Douglas, Kathleen Turner, and Danny DeVito; a good one to scare people regarding divorce) The Witches of Eastwick ( Jack Nicholson, Cher, Susan Sarandon, and Michelle Pfeiffer) Terms of Endearment (Shirley MacLaine, Jack Nicholson, and Debra Winger) Home for the Holidays (Holly Hunter, Anne Bancroft, and Robert Downey Jr.)

If a deflation is in effect, the government knows that the demand for money is increasing faster than the supply of money If it wants to end the deflation, it needs to increase the supply of money Because inflation is a general increase in prices, the best way to look for it is to see whether the cost of buying a large collection of many different things changes over time If, instead, you look at only one or two prices, you may end up confusing a relative price change for a general price change (A relative price change is when one price goes up relative to the others, which remain unchanged) Economists arbitrarily define some large collection of goods and services and refer to this collection as a market basket They then find out how much money is necessary to buy this basket at various times to measure inflation.

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We said above that we cannot compute a basic probability assignment with the state of information we assumed in the modified dice example A more precise formulation is, of course, that we cannot compute a basic probability assignment without adding information about the setup It is clear that we can always define conditional probabilities for the outcomes given the shaker and thus place ourselves in a position in which we have all that is needed to compute a basic probability assignment The problem with this approach is, obviously, that the conditional probabilities we lay down appear out of the blue In contrast to this, basic possibility assignments can be computed without inventing information (but at the price of being less specific).

It has to be admitted, though, that for the probabilistic setting there is a well-known principle, namely the so-called insufficient reason principle, which prescribes a specific way of fixing the conditional probabilities within the contexts and for which a very strong case can be made The insufficient reason principle states that if you can specify neither probabilities (quantitative information) nor preferences (comparative information) for a given set of (mutually exclusive) events, then you should assign equal probabilities to the events in the set, because you have insufficient reasons to assign to one event a higher probability than to another Hence the conditional probabilities of the events possible in a context should be the same.

In the UK several different measures have been used to try to capture the.

A standard argument in favor of the insufficient reason principle is the permutation invariance argument: in the absence of any information about the (relative) probability of a given set of (mutually exclusive) events, permuting the event labels should not change anything However, the only assignment of probabilities that remains unchanged under such a permutation is the uniform assignment (that is, all events are assigned the same probability) Note that the structure of the permutation invariance argument is the same as the structure of the argument by which we usually convince ourselves that the probability of an ace when rolling a (normal, ie cube-shaped) die is 1 We argue that the die is symmetric and thus permuting the numbers 6 should not change the probabilities of the numbers This structural equivalence is the basis for the persuasiveness of the insufficient reason principle.

However, it should be noted that the two situations are fundamentally different In the case of the die we consider the physical parameters that influence the probability of the outcomes and find them to be invariant under a per-.

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